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Solve the Problem T(x)=37sin⁡[2π365(x−101)]+25T ( x ) = 37 \sin \left[ \frac { 2 \pi } { 365 } ( x - 101 ) \right] + 25

Question 16

Multiple Choice

Solve the problem.
-The temperature in Fairbanks is approximated by
T(x) =37sin⁡[2π365(x−101) ]+25T ( x ) = 37 \sin \left[ \frac { 2 \pi } { 365 } ( x - 101 ) \right] + 25
where T(x) \mathrm { T } ( \mathrm { x } ) is the temperature on day xx , with x=1x = 1 corresponding to Jan. 1 and x=365x = 365 corresponding to Dec. 31. Estimate the temperature on day 49 .


A) −29∘- 29 ^ { \circ }
B) 45∘45 ^ { \circ }
C) −25∘- 25 ^ { \circ }
D) −4∘- 4 ^ { \circ }

Correct Answer:

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